The Highest Superconvergence Analysis of ADG Method for Two Point Boundary Values Problem
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文摘
In this paper, an averaging discontinuous Galerkin (ADG) method for two point boundary value problems is analyzed. We prove, for any even polynomial degree k, the numerical flux convergence at a rate of \(2k+2\) for all mesh nodes (in particular, the numerical flux for \(k=0\) has the second order superconvergence rate). Numerical experiments are shown to demonstrate the theoretical results.

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